The three configs are A, B, and C in the picture ### Understanding Torque in Various ConfigurationsIn the diagram provided, a force \( F \) is applied to a torque wrench in three different configurations. Each configuration affects the angle at which the force is applied, changing the resulting torque. Below are the specific details for the configurations:- **Point A**: The force is rotated 25° from horizontal.- **Point B**: The force is applied horizontally.- **Point C**: The force is 15° below horizontal.#### Parameters:- **Force (\( F \))**: 10 lb- **Length of Wrench (\( L \))**: 12 in### Task:Utilize vector cross products to calculate the torque applied to the bolt for each configuration. Additionally, validate your results using a scalar method in the evaluation section.### Diagram Explanation:The diagram on the right illustrates the three positions (A, B, C) where the force \( F \) can be applied:- **A**: Indicated by an arrow angled above the horizontal line, representing the 25° rotation.- **B**: An arrow pointing directly perpendicular to the length \( L \), indicating a horizontal force.- **C**: An arrow angled below the horizontal, representing the 15° drop.The diagram visually demonstrates how the angle of applied force affects the torque on the bolt. The vertical dotted line from the bolt and perpendicular lines to each force vector denote how torque calculations should consider both force and distance.### Learning Outcome:By the end of this exercise, you should be able to calculate torque using both vector and scalar methods, understanding the impact of force direction on torque magnitude.

Write the position vector of the points of application of forces in the three different…

The force F is applied to the torque wrench in three (3) different configurations. Point A is rotated 25° from horizontal. Point B is horizontal. Point C is 15° below horizontal. F= 10 lb L= 12 in Use vector cross products to calculate the torque applied to the bolt in each of the 3 configurations. You can use a scalar method to verify your answer in the evaluation section.

The force F is applied to the torque wrench in three (3) different configurations. Point A is rotated 25° from horizontal. Point B is horizontal. Point C is 15° below horizontal. F= 10 lb L= 12 in Use vector cross products to calculate the torque applied to the bolt in each of the 3 configurations. You can use a scalar method to verify your answer in the evaluation section.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Fluid Kinematics

The branch of science that deals with objects which are either in motion or stationary are studied under the branch of classical mechanics. Fluid mechanics is a subcategory of classical mechanics that deals with the behavior of fluids at rest (fluid statics) or in motion (posing some velocity). In fluid kinematics, studies focus on the associated motion of fluid particles or groups of particles, and its associated parameters like displacements, velocity, and acceleration without concerning about the forces that caused the motion. All the laws of classical mechanics are applied in the study of fluid kinematics.

Question

The three configs are A, B, and C in the picture

### Understanding Torque in Various Configurations

In the diagram provided, a force \( F \) is applied to a torque wrench in three different configurations. Each configuration affects the angle at which the force is applied, changing the resulting torque. Below are the specific details for the configurations:

- **Point A**: The force is rotated 25° from horizontal.
- **Point B**: The force is applied horizontally.
- **Point C**: The force is 15° below horizontal.

#### Parameters:
- **Force (\( F \))**: 10 lb
- **Length of Wrench (\( L \))**: 12 in

### Task:
Utilize vector cross products to calculate the torque applied to the bolt for each configuration. Additionally, validate your results using a scalar method in the evaluation section.

### Diagram Explanation:
The diagram on the right illustrates the three positions (A, B, C) where the force \( F \) can be applied:

- **A**: Indicated by an arrow angled above the horizontal line, representing the 25° rotation.
- **B**: An arrow pointing directly perpendicular to the length \( L \), indicating a horizontal force.
- **C**: An arrow angled below the horizontal, representing the 15° drop.

The diagram visually demonstrates how the angle of applied force affects the torque on the bolt. The vertical dotted line from the bolt and perpendicular lines to each force vector denote how torque calculations should consider both force and distance.

### Learning Outcome:
By the end of this exercise, you should be able to calculate torque using both vector and scalar methods, understanding the impact of force direction on torque magnitude.

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